PQ is a tangent drawn from a point P to a circle with centre O and QOR is a diameter of the circle such that ∠POR=120⁰, then ∠OPQ is

30⁰

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60⁰

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90⁰

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45⁰

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Solution

The correct option is A
30⁰

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Q. PQ is a tangent drawn from a point P to a circle with centre O and QOR is a diameter of the circle such that ∠POR = 120°, then ∠OPQ is

(a) 60°

(b) 45°

(c) 30°

(d) 90°

Q. If

P Q

is a tangent drawn from an external point

P

to a circle with center

O

and

Q O R

is a diameter where the length of

Q O R

8

cm such that

∠ P O R = 120^{0},

then find OP and PQ.

In figure, PQ is a tangent from an external point P to a circle with centre O and OP cuts the circle at T and QOR is a diameter. If $∠ P O R = 130^{\circ}$ and S is a point on the circle, find $∠ 1 + ∠ 2$

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PQ is a tangent drawn from a point P to a circle with centre O and QOR is a diameter of the circle such that ∠POR=1200, then ∠OPQ is

The correct option is A 300

PQ is a tangent drawn from a point P to a circle with centre O and QOR is a diameter of the circle such that ∠POR=120⁰, then ∠OPQ is

The correct option is A
30⁰